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Let be a nonempty closed subset (time scale) of ℝ.
Let be a nonempty closed subset (time scale) of.
Let T be a nonempty closed subset (time scale) of ℝ.
Let (mathbb{T}) be a nonempty closed subset (time scale) of (mathbb{R}).
In this paper, the time scale considered is unbounded above, and for each interval of, we denote I T = I ∩ T. Let be a nonempty closed subset (time scale) of ℝ.
Let T be a nonempty closed subset (time scale) of R. We denote the forward and backward jump operators σ, ρ : T → T as follows: σ ( t ) = inf { s ∈ T | s > t } and ρ (t) = sup{s ∈ T | s < t}.
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The reliability of this cell separation and microarray analysis strategy was confirmed by comparing the gene expression profiles of the unstimulated cell subsets (time zero and 0.1% BSA/PBS treated time points).
This procedure was repeated 10 times, using a different subset each time as validation set.
(I' times 1 subset I' times [1]).
(gamma _1) on (I' times 0 subset I' times [1]) resp.
Here the approach is instead applied to the point-to-point motion control problem in which the output is only specified at a subset of time instants.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com